Curves and symmetric spaces, II

By S. Mukai. 2010

55 citations recorded by the source corpus.

Subfields: Discrete Mathematics and Combinatorics, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/83a07ccdf88e5565dbf62c1bf711ef6970f66056

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Discrete Mathematics and Combinatorics

1. G. Farkas
2. Enrico Carlini
3. A. Verra

In Geometry and Topology

1. A. Verra
2. G. Farkas
3. A. Oneto
4. M. Catalisano
5. Alessandro Gimigliano
6. Alessandra Bernardi
7. Enrico Carlini
8. Dawei Chen

In Mathematical Physics

1. A. Verra
2. G. Farkas
3. Dawei Chen
4. Ingrid Bauer
5. F. Catanese
6. Martin Moeller
7. Maksym Fedorchuk
8. D. Smyth

Citations in the corpus

• The geometry of the moduli space of odd spin curves (2010, methodology): “ −−−−→ Ug ug y mg y Mg −−−−→φg M g where ug : Uss g →Mg is the quotient map and mg : Ug →Mg is the moduli map. The general fibre of mg is an Aut(Vg)-orbit. Summarizing results from [M1], [M2], [M3], we state the following: Theorem 4.3. For 7 ≤g ≤9, the map φg : Mg →Mg is a birational isomorphism.”
• The Hitchhiker Guide to: Secant Varieties and Tensor Decomposition (2018, background): “In general, the study of VSPsis quite difficult, but rewarding: VSPs play an important role in classification work by Mukai see [212, 210, 211].”